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Author: Kučera, Jan

• Gomez-Wulschner, Claudia; Kučera, Jan: Sequentially complete inductive limits and regularity. (English). Czechoslovak Mathematical Journal, vol. 54 (2004), issue 3, pp. 697-699
• Bosch, Carlos; Kučera, Jan: Sequential completeness and regularityof inductive limits of webbed spaces. (English). Czechoslovak Mathematical Journal, vol. 52 (2002), issue 2, pp. 329-332
• Kučera, Jan: Sequential completeness of LF-spaces. (English). Czechoslovak Mathematical Journal, vol. 51 (2001), issue 1, pp. 181-183
• Bosch, Carlos; Kučera, Jan: On regularity of inductive limits. (English). Czechoslovak Mathematical Journal, vol. 45 (1995), issue 1, pp. 171-173
• Bosch, Carlos; Kučera, Jan: Closed bounded sets in inductive limits of $\Cal K$-spaces. (English). Czechoslovak Mathematical Journal, vol. 43 (1993), issue 2, pp. 221-223
• Kučera, Jan; McKennon, Kelly: Preservation of fast completeness under inductive limits. (English). Czechoslovak Mathematical Journal, vol. 42 (1992), issue 1, pp. 15-18
• Kučera, Jan: On representation of temperate distributions. (English). Czechoslovak Mathematical Journal, vol. 22 (1972), issue 2, pp. 191-194
• Kučera, Jan: On multipliers of temperate distributions. (English). Czechoslovak Mathematical Journal, vol. 21 (1971), issue 4, pp. 610-618
• Kučera, Jan: On accessibility of bilinear systems. (English). Czechoslovak Mathematical Journal, vol. 20 (1970), issue 1, pp. 160-168
• Kučera, Jan: On the accessibility of control system $\dot x \in Q(x)$. (English). Czechoslovak Mathematical Journal, vol. 20 (1970), issue 1, pp. 122-129
• Kučera, Jan: Fourier $L_2$-transform of distributions. (English). Czechoslovak Mathematical Journal, vol. 19 (1969), issue 1, pp. 143-153
• Kučera, Jan: Laplace $L_2$-transform of distributions. (English). Czechoslovak Mathematical Journal, vol. 19 (1969), issue 1, pp. 181-189
• Kučera, Jan: Multiple Laplace integral. (English). Czechoslovak Mathematical Journal, vol. 18 (1968), issue 4, pp. 666-674
• Kučera, Jan: Solution in large of control problem $\dot x=(Au+Bv)x$. (English). Czechoslovak Mathematical Journal, vol. 17 (1967), issue 1, pp. 91-96
• Kučera, Jan: Title: Solution in large of control problem $\dot x=(A(1-u)+Bu)x$. (English). Czechoslovak Mathematical Journal, vol. 16 (1966), issue 4, pp. 600-623